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dangina [55]
2 years ago
8

Justifying an Argument Alissa is analyzing an exponential growth function that has been reflected across the y-axis. She states

that the domain of the reflected function will change because the input values will be the opposite sign from the reflected function. Simon disagrees with Alissa. He states that if an exponential function is reflected across the y-axis, the domain will still be all real numbers. Which student is correct and why? Alissa is correct because the domain will change from negative to positive x-values. Alissa is correct because a reflection across the y-axis will change the possible input values of the reflected function. Simon is correct because even though the input values are opposite in the reflected function, any real number can be an input. Neither student is correct.
Mathematics
1 answer:
Irina18 [472]2 years ago
6 0

The correct answer is C. on edg

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Answer:

Washing cars= 4 hours

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Step-by-step explanation:

You want to start by creating equations. So one thing we know is that he makes $9 an hour washing cars(x) and $8 walking dogs(y).

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The second Equation is based off of the hours worked. We know that he worked 6 hours more walking the dogs than he did washing cars, so we can take x(being the washing hours) and add 6 to it to equal y (the number of dog hours).

y=x+6

Now You plug what y equals into the first equation to solve for x.

9x+8(x+6)=116     Next distribute the 8 to each term.

9x+8(x)+8(6)=116

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17x+48=116         Subtract the 48 from both sides

     -48  -48

17x=68             Now divide by 17 on both sides.

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17    17

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8 0
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James and Terry open a savings account that has a 2.75% annual interest rate, compounded monthly. They deposit $500 into the acc
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Answer:

<h2>Option A is the answer(here the answer is calculated taking the whole value, without approximating it to a nearest value)</h2>

Step-by-step explanation:

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Every month they deposits $500.

In the first month that deposited $500 will be compounded 240 times.

It will be 500\times [1 + \frac{2.75}{1200} ]^{240}

In the second month $500 will be deposited again, this time it will be compounded 239 times.

It will give 500\times [1 + \frac{2.75}{1200} ]^{239}

Hence, the total after 20 years will be 500\times [1 + \frac{2.75}{1200} ]^{240} + 500\times [1 + \frac{2.75}{1200} ]^{239} + ........+ 500\times [1 + \frac{2.75}{1200} ]^{1} = 160110.6741

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2 years ago
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Hope this helps :)
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